8 LEVELS 5 7 PAPER. Paper 1. Year 8 mathematics test. Calculator not allowed. First name. Last name. Class. Date YEAR
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1 Ma YEAR 8 LEVELS 5 7 PAPER 1 Year 8 mathematics test Paper 1 Calculator not allowed Please read this page, but do not open your booklet until your teacher tells you to start. Write your details in the spaces below. First name Last name Class Date Remember The test is 1 hour long. You must not use a calculator for any question in this test. You will need: pen, pencil, rubber, ruler, a pair of compasses and tracing paper (optional). Some formulae you might need are on page 2. This test starts with easier questions. Try to answer all the questions. Write all your answers and working on the test paper do not use any rough paper. Marks may be awarded for working. Check your work carefully. Ask your teacher if you are not sure what to do. For marking use only
2 Instructions Answers This means write down your answer or show your working and write down your answer. Calculators You must not use a calculator to answer any question in this test. Formulae You might need to use these formulae. Trapezium Area = 1 (a + b)h 2 Prism Volume = area of cross-section length 2
3 Number cards 1 Look at these number cards (a) Choose any two of the number cards that add to 2 + = 2 (b) Choose any three of the number cards that add to = 5 (c) Choose any four of the number cards that add to = 0 3
4 High jump 2 Dave and Steve are in a high jump competition. 1 Dave jumps 1 4 metres. Steve jumps 1.4 metres. Who jumps higher? Tick ( ) Dave or Steve. Dave Steve How much higher does he jump? Give your answer in metres. metres 2 marks 4
5 Conversions, Using n 3 Fill in the gaps to show what the units measure. The first one is done for you. centimetres measure length kilograms measure litres measure square metres measure 2 marks 4 When n is 5, work out the value of 2( n + 1) 5
6 Mean 5 (a) Here are three numbers Show that the mean of these three numbers is 7 (b) The mean of three numbers is 5 One of these numbers is 2 What could the other numbers be? Write them on the cards below. 2 What else could the numbers be? Use different numbers from your answer above. Write them on the cards below. 2 6
7 Construction 6 (a) Use a ruler and compasses to draw a triangle that has these side lengths: 5cm, 5cm, 8cm 2 marks (b) Sally says it is possible to draw a triangle with these side lengths: 5cm, 5cm, 12cm Is she correct? Tick ( ) Yes or No. Yes No Explain how you know. 7
8 Litres to gallons 7 A petrol station shows this information: 10 litres = 2.2 gallons How many gallons is 50 litres? gallons 2 marks 8
9 Find the area 8 The diagram shows four identical white rectangles around a shaded square. 8cm 3cm Not drawn accurately What is the area of the shaded square? 3 marks 9
10 What is my number? 9 I think of a number. 4% of my number is 42 (a) What is 40% of my number? (b) What is my number? 10
11 Fractions and decimals 10 (a) Write the missing decimal so that each pair adds to 1 The first one is done for you. fraction decimal = = = 1 (b) Write the missing fraction so that the pair below adds to 1 Write the fraction as simply as possible. fraction decimal = 1 2 marks 11
12 Hexagon patterns 11 Here is a sequence of patterns made from hexagons and triangles. pattern number 1 pattern number 2 pattern number 3 pattern number 4 The sequence of patterns continues. (a) In pattern number 90, how many hexagons and how many triangles will there be? hexagons triangles 2 marks (b) In which pattern will there be 100 triangles? pattern number 12
13 Tessellation 12 The diagram shows a kite drawn on a square grid. Draw five more of these kites to show how they tessellate. 2 marks 13
14 Expressions 13 Use the expressions on cards P, Q, R, S and T to answer the questions below. 3a + 1 2(a 1) a 2 2 (a + 1) 2 6 a card P card Q card R card S card T (a) When a = 3, which card has the highest value? card (b) When a = 3, which card has the highest value? card (c) Which card s value is never negative whatever the value of a? card 14
15 Equivalence 14 Look at the information in the box = 20% The information can help you work out other number facts. Fill in the missing numbers below = % = % 80 = 60 % 15
16 Straight lines 15 The graph shows square ABCD A D B C The equation of the straight line through C and D is x = 7 (a) What is the equation of the straight line through B and C? (b) What is the equation of the straight line through B and D? 16
17 Stem-and-leaf 16 The pupils in a class recorded the length of time they took to do their maths homework. The stem-and-leaf diagram shows the results, in minutes. There are 25 pupils in the class means 18 minutes (a) The shortest time was 18 minutes. What was the longest time? minutes (b) What length of time was the mode? minutes (c) What length of time was the median? minutes 17
18 Powers 17 Fill in the missing powers. The first one is done for you = = =
19 Isosceles triangle 18 A triangle has three sides that are 13 cm, y + 8 cm and 3y + 1cm long. The triangle is isosceles. What could the lengths of the sides be? There are three different answers. Write all three answers. First answer: cm cm cm Second answer: cm cm cm Third answer: cm cm cm 3 marks 19
20 Volume 19 (a) The height of a cuboid is 4cm. 4cm Not drawn accurately The volume of the cuboid is 100cm 3 What is the area of the shaded face? cm 2 (b) The volume of another cuboid is 100cm 3 None of its dimensions is 4cm. What could the dimensions of this cuboid be? cm by cm by cm (c) A prism has a cross-section that is a right-angled triangle. Its volume is 100cm 3??? Not drawn accurately What could the dimensions of this prism be? cm by cm by cm 20
21 Number trick 20 A teacher tells her pupils: Think of a whole number between 1 and 10 Multiply your number by 9, then add the digits together, then subtract 5 Use the code A = 1, B = 2, etc. to change your answer to a letter. Think of a country beginning with your letter. The teacher tells the pupils that they are thinking of Denmark and they are amazed. Give a mathematical reason to show why this trick works. 2 marks 21
22 Graphic calculator 21 Asha uses a graphic calculator to draw the graph of y = x + 1 Then she enters the equation of another line. This new line is parallel to the line y = x + 1 (a) Which equation below is the equation of the new line? Put a ring round the correct answer. y =3x +1 y = x +3 3y = x +1 y =3x +3 (b) Then Asha enters the equation of a different line. This line is parallel to the x-axis. What is the equation of this line? 22
23 Holiday 22 Two travel agents offer a week in Spain for the same original price. Sun travel agent Week in Spain Book early and get 20% off original price Relax travel agent Week in Spain Book early and get 25% off original price Jane and Rosa both book early for this holiday. Jane uses Sun travel agent. Rosa uses Relax travel agent. Jane pays 16 more than Rosa. What was the original price of the holiday? 2 marks 23
24 Dice 23 I have two fair dice, each numbered 1 to 6 I am going to throw the two dice. What is the probability that the sum of the numbers on the dice will be a square number? 2 marks 24
25 Inequalities 24 (a) Look at this inequality. y +2<3 Which values of y below make the inequality true? Tick ( ) all correct values (b) Now look at this inequality. y +2<3y Which values of y below make the inequality true? Tick ( ) all correct values (c) James says: I can think of a value of y that makes both inequalities true. Show that James is wrong. 25
26 BLANK PAGE 26
27 BLANK PAGE 27
28 Qualifications and Curriculum Authority 2004 QCA, Years 7 and 8 Team, 83 Piccadilly, London W1J 8QA Order refs: QCA/04/1164 (pupil pack) QCA/04/1161 (teacher pack)
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